convert polar coordinates to rectangular calculator

In everyday situations, it is much more likely that you will encounter Cartesian coordinate systems than polar, spherical or cylindrical. Why are Polar, Spherical and Cylindrical Coordinates Important? Here, Cartesian coordinates are difficult to use and it becomes necessary to use a system derived from circular shapes, such as polar, spherical or cylindrical coordinate systems. However, some applications involve curved lines, surfaces and spaces. The coordinates are the point’s ‘address’, its location relative to a known position called the origin, within a two- or three-dimensional grid on a flat surface or rectangular 3D space. In these situations, the exact, unique position of each data point or map reference is defined by a pair of (x,y) coordinates (or (x,y,z) in three dimensions). In most everyday applications, such as drawing a graph or reading a map, you would use the principles of Cartesian coordinate systems. Our page on Cartesian Coordinates introduces the simplest type of coordinate system, where the reference axes are orthogonal (at right angles) to each other. Understanding Statistical Distributions.Area, Surface Area and Volume Reference Sheet.Simple Transformations of 2-Dimensional Shapes.Polar, Cylindrical and Spherical Coordinates.Introduction to Cartesian Coordinate Systems.Introduction to Geometry: Points, Lines and Planes.Percentage Change | Increase and Decrease.Mental Arithmetic – Basic Mental Maths Hacks.Ordering Mathematical Operations - BODMAS.Common Mathematical Symbols and Terminology.Special Numbers and Mathematical Concepts.How Good Are Your Numeracy Skills? Numeracy Quiz.

Convert polar coordinates to rectangular calculator